In the following, how many 4's are there which are preceded by 7 but not followed by 3? 5932174269746132874138325674395820187463

In the following, how many 4's are there which are preceded by 7 but not followed by 3? 5932174269746132874138325674395820187463 Correct Answer Four

The logic follows here is:

Given:

5932174269746132874138325674395820187463

Condition to be checked:

1) In series 4 are there before 7 comes first but do not come after 3 is:

7 → 4 → Not 3.

5 9 3 2 1 (7 4 2) 6 9 (7 4 6) 1 3 2 8 (7 4 1) 3 8 3 2 5 6 7 4 3 9 5 8 2 0 1 8 (7 4 6) 3

Thus there are three such patterns of () that are only following the above conditions.

7 4 2, 7 4 6, 7 4 1, 7 4 6

7 4 3 is not according to the condition mentioned in the question

Hence, “Four” is correct answer.